Classification of Lie reductions of generalized Kawahara equations with variable coefficients
Saved in:
| Date: | 2022 |
|---|---|
| Main Authors: | O. O. Vanieieva, Yu. Zhalii, O. V. Mahda |
| Format: | Article |
| Language: | English |
| Published: |
2022
|
| Series: | Reports of the National Academy of Sciences of Ukraine |
| Online Access: | http://jnas.nbuv.gov.ua/article/UJRN-0001376804 |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
| Journal Title: | Library portal of National Academy of Sciences of Ukraine | LibNAS |
Institution
Library portal of National Academy of Sciences of Ukraine | LibNASSimilar Items
Lie symmetries of generalized Kawahara equations
by: O. O. Vanieieva, et al.
Published: (2020)
by: O. O. Vanieieva, et al.
Published: (2020)
Group analysis of a class of reaction-diffusion equations with variable coefficients
by: O. O. Vanieieva, et al.
Published: (2014)
by: O. O. Vanieieva, et al.
Published: (2014)
On the initial-boundary-value problem in a half-strip for a generalized Kawahara equation
by: M. A. Opritova, et al.
Published: (2014)
by: M. A. Opritova, et al.
Published: (2014)
Three-dimensional Lie algebras for a one class of wave equations
by: O. V. Mahda
Published: (2017)
by: O. V. Mahda
Published: (2017)
Generalized procedure of separation of variables and reduction of nonlinear wave equations
by: Barannyk, T. A., et al.
Published: (2009)
by: Barannyk, T. A., et al.
Published: (2009)
Symmetry and non-lie reduction of the nonlinear Schrödinger equation
by: Fushchich, V. I., et al.
Published: (1993)
by: Fushchich, V. I., et al.
Published: (1993)
Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
by: V. Zheshut, et al.
Published: (2022)
by: V. Zheshut, et al.
Published: (2022)
Lie-Backlund symmetry, reduction and solutions of nonlinear evolution equations
by: Rzeszut, W., et al.
Published: (2022)
by: Rzeszut, W., et al.
Published: (2022)
Reduction of Symplectic Lie Algebroids by a Lie Subalgebroid and a Symmetry Lie Group
by: Iglesias, D., et al.
Published: (2007)
by: Iglesias, D., et al.
Published: (2007)
Classification of differential equations with respect to their symmetry properties (according to the materials of scientific report at the meeting of the Presidium of NAS of Ukraine, July 5, 2017)
by: O. O. Vanieieva
Published: (2017)
by: O. O. Vanieieva
Published: (2017)
Complex reduction coefficient for a cylindrical electron beam with variable amplitude of the variable current component in the TWT
by: V. I. Chasnyk, et al.
Published: (2013)
by: V. I. Chasnyk, et al.
Published: (2013)
Group Classification of Generalized Eikonal Equations
by: Egorchenko, I. A., et al.
Published: (2001)
by: Egorchenko, I. A., et al.
Published: (2001)
On the classification of symmetry reductions for the (1+3)-dimensional Monge-Ampere equation
by: V. M. Fedorchuk, et al.
Published: (2020)
by: V. M. Fedorchuk, et al.
Published: (2020)
Group classification of Schroedinger equations with variable mass
by: T. Zasadko, et al.
Published: (2014)
by: T. Zasadko, et al.
Published: (2014)
Group classification of Schrodinger equations with variable mass
by: T. Zasadko
Published: (2015)
by: T. Zasadko
Published: (2015)
On generalized solutions of differential equations with operator coefficients
by: Chernobai, O. B., et al.
Published: (2006)
by: Chernobai, O. B., et al.
Published: (2006)
On the Generalized Solution of the Boundary-Value Problem for the Operator-Differential Equations of the Second Order with Variable Coefficients
by: Aliev, A.R.
Published: (2006)
by: Aliev, A.R.
Published: (2006)
Multipoint problem for hyperbolic equations with variable coefficients
by: Vasylyshyn, P. B., et al.
Published: (1996)
by: Vasylyshyn, P. B., et al.
Published: (1996)
On the classification of symmetry reductions and invariant solutions for the Euler–Lagrange–Born–Infeld equation
by: V. M. Fedorchuk, et al.
Published: (2019)
by: V. M. Fedorchuk, et al.
Published: (2019)
On the classification of symmetry reductions and invariant solutions for the Euler–Lagrange–Born–Infeld equation
by: V. M. Fedorchuk, et al.
Published: (2019)
by: V. M. Fedorchuk, et al.
Published: (2019)
Noise Reduction Algorithm Based on Template Wavelet Coefficients
by: Bezvesilniy, O.O., et al.
Published: (2000)
by: Bezvesilniy, O.O., et al.
Published: (2000)
Noise Reduction Algorithm Based on Template Wavelet Coefficients
by: Bezvesilniy, O. O., et al.
Published: (2013)
by: Bezvesilniy, O. O., et al.
Published: (2013)
Green’s functional for higher-order ordinary differential equations with general nonlocal
conditions and variable principal coefficient
by: Özen, K., et al.
Published: (2019)
by: Özen, K., et al.
Published: (2019)
Group classification of a class of Kolmogorov equations with time-dependent coefficients
by: V. V. Davydovych
Published: (2016)
by: V. V. Davydovych
Published: (2016)
Classification of realizations of Lie algebras of vector fields on circle
by: S. V. Spichak
Published: (2022)
by: S. V. Spichak
Published: (2022)
On generalized solutions of differential equations with several operator coefficients
by: Chernobai, O. B., et al.
Published: (2012)
by: Chernobai, O. B., et al.
Published: (2012)
Classification of realizations of Lie algebras of vector fields on circle
by: Spichak, S. V., et al.
Published: (2022)
by: Spichak, S. V., et al.
Published: (2022)
Group classification of quasilinear elliptic-type equations. II. Invariance under solvable Lie algebras
by: Lagno, V. I., et al.
Published: (2011)
by: Lagno, V. I., et al.
Published: (2011)
The Algebraic and Geometric Classification of Compatible Pre-Lie Algebras
by: Abdelwahab, Hani, et al.
Published: (2024)
by: Abdelwahab, Hani, et al.
Published: (2024)
The Reduction Method in the Theory of Lie-Algebraically Integrable Oscillatory Hamiltonian Systems
by: Prykarpatsky, A.K., et al.
Published: (2003)
by: Prykarpatsky, A.K., et al.
Published: (2003)
The Reduction Method in the Theory of Lie-Algebraically Integrable Oscillatory Hamiltonian Systems
by: Prykarpatsky, A. K., et al.
Published: (2003)
by: Prykarpatsky, A. K., et al.
Published: (2003)
On the bounded solutions of a difference equation with variable operator coefficient
by: M. F. Horodnii, et al.
Published: (2016)
by: M. F. Horodnii, et al.
Published: (2016)
Cauchy problem for an essentially infinite-dimensional parabolic equation with variable coefficients
by: Bogdanskii, Yu. V., et al.
Published: (1994)
by: Bogdanskii, Yu. V., et al.
Published: (1994)
A Problem with Nonlocal Conditions for Partial Differential Equations with Variable Coefficients
by: Vlasii, O. D., et al.
Published: (2001)
by: Vlasii, O. D., et al.
Published: (2001)
Nonlocal boundary-value problem for parabolic equations with variable coefficients
by: Zadorozhna, N. M., et al.
Published: (1995)
by: Zadorozhna, N. M., et al.
Published: (1995)
On the evolution operators for some equations of mathematical physics with variable coefficients
by: Kochmanski, S., et al.
Published: (1994)
by: Kochmanski, S., et al.
Published: (1994)
Green's functional for higher-order ordinary differential equations with general nonlocal conditions and variable principal coefficient
by: K. Цzen
Published: (2019)
by: K. Цzen
Published: (2019)
Symmetric properties of one class of hyperbolic type equations
by: O. V. Mahda
Published: (2015)
by: O. V. Mahda
Published: (2015)
Group Classification of the General Evolution Equation: Local and Quasilocal Symmetries
by: Zhdanov, R., et al.
Published: (2005)
by: Zhdanov, R., et al.
Published: (2005)
Yangian of the General Linear Lie Superalgebra
by: Nazarov, Maxim
Published: (2020)
by: Nazarov, Maxim
Published: (2020)
Similar Items
-
Lie symmetries of generalized Kawahara equations
by: O. O. Vanieieva, et al.
Published: (2020) -
Group analysis of a class of reaction-diffusion equations with variable coefficients
by: O. O. Vanieieva, et al.
Published: (2014) -
On the initial-boundary-value problem in a half-strip for a generalized Kawahara equation
by: M. A. Opritova, et al.
Published: (2014) -
Three-dimensional Lie algebras for a one class of wave equations
by: O. V. Mahda
Published: (2017) -
Generalized procedure of separation of variables and reduction of nonlinear wave equations
by: Barannyk, T. A., et al.
Published: (2009)